How can a glowing sphere that circles above a flat surface, focus it's light? Plug a light bulb into the socket of the room you're in now without a shade and tell me where the darkness is.
Actually he is right that a spherical sun would cast a circular area of light on a plane. However, the area would have a different shape than the one mapped from the surface of a sphere with the same light shining on it. Tom Bishop acknowledges the fact that the sunlight pattern would be different on a sphere:
The answer is no, the area of sunlight would not be the same on a Flat Earth as it would be on a Round Earth. The earth is not round, it's flat.
Okay, so what you're telling me then is that the daylight maps, like this one, are wrong. That means that high-altitude photos that include the day-night terminator must show it in a different place or having a different curvature than expected. Please provide evidence that this has ever happened.
Instead of responding to the request in bold, Tom uses this copout:
The values in both of those links are from calculators based on RET, not direct observations of reality.
(He thinks calculators aren't based on direct observations of reality.)
I repeated my request for evidence twice:
The fact that the images are computer-generated is irrelevant. Computer programs use data. The veracity of the data is what we're talking about here.
You think the data doesn't represent reality. Okay. I already acknowledged that that is your belief. Now answer the rest of my post:
That means that high-altitude photos that include the day-night terminator must show it in a different place or having a different curvature than expected. Please provide evidence that this has ever happened.
Or for that matter, provide any evidence that reality ever disagrees with this data.
You see, if your claim (that the calculators are wrong) is the correct one, then your proof would be the easiest to produce. We can, and have, given you several repeatable demonstrations that the predictions are correct, but these could conceivably be coincidences. For you, however, all you need to do is provide one repeatable demonstration that the predictions are ever wrong, and you will have proved your claim. Why can't you do this?
Of course, it was at this point that Tom abandoned the topic.
So just to save you some time, this is where you inquiry ultimately leads to: Tom beating around the bush and then running away.